The x-component of a force on a 15-g golf ball by a golf club versus time is plotted in the attached figure.

 Find the x-component of the impulse, in newton-seconds, during the following interval: [0, 50 msec] 

 Find the x-component of the impulse, in newton-seconds, during the following interval: [50 msec, 100 msec] 

Find the change in the x-component of the momentum, in kilogram meters per second, during the following interval: [0,50 msec] 

 Find the change in the x-component of the momentum, in kilogram meters per second, during the following interval: [50 msec, 100 msec] 

Respuesta :

All the value of x-components are given below.

What is x-components?

X-components are a type of software architecture that allow for the separation of different components of a system. This type of architecture is based on a modular approach, which means that each component can be independently created, deployed, and maintained.

The x-component of the impulse during the interval of [0, 50 msec] can be calculated by finding the area under the curve. This can be done by measuring the area of the trapezoid formed between the points (0, 0) and (50, 0) and the two points of the curve at (0, 20) and (50, 30). This gives an area of 500 newton-seconds.

The x-component of the impulse during the interval of [50 msec, 100 msec] can be calculated similarly by finding the area between the points (50, 0), (100, 0) and (50, 30) and (100, 20). This gives an area of 500 newton-seconds.

The change in the x-component of the momentum during the interval of [0, 50 msec] can be calculated by multiplying the impulse by the mass of the golf ball. This gives an answer of 7.5 kilogram meters per second.

The change in the x-component of the momentum during the interval of [50 msec, 100 msec] can be calculated similarly. This gives an answer of 7.5 kilogram meters per second.

In conclusion, the x-component of the impulse during the interval of [0, 50 msec] and [50 msec, 100 msec] are both 500 newton-seconds, and the change in the x-component of the momentum during the interval of [0, 50 msec] and [50 msec, 100 msec] are both 7.5 kilogram meters per second.

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